In this paper we propose an unstructured hybrid tessellation of a scattered point set that minimally covers the proximal space around each point. The mesh is automatically obtained in a bounded period of time by transforming an initial Delaunay tessellation. Novel types of polygonal interpolants are used for interpolation applications and the geometric qualities of the elements make them also useful for discretization schemes. The approach proves to be superior to classical Delaunay one in a finite element context
A fast and easy to implement divide-and-conquer algorithm is presented for the construction of the C...
Mixed elements meshes based on the modified octree approach con-tain several co-spherical point conf...
A key step in the nite element method is to generate well-shaped meshes in 3D. A mesh is well-shaped...
In this paper we propose an unstructured hybrid tessellation of a scattered point set that minimally...
Abstract In this paper we propose an unstructured hybrid tessellation of a scattered point set that ...
We present a polygonal finite element method based on constrained adaptive Delaunay tessellation and...
In this contribution, we present a novel polygonal finite element method applied to hyperelastic ana...
AbstractA polyhedral mesh fulfills the Delaunay condition if the vertices of each polyhedron are co-...
We present algorithms to produce Delaunay meshes from arbitrary triangle meshes by edge flipping and...
The extended Delaunay tessellation (EDT) is presented in this paper as the unique partition of a nod...
The extended Delaunay tessellation (EDT) is presented in this paper as the unique partition of a n...
Recently, the Adaptive Delaunay Tessellation (Adt) was introduced in the context of computational me...
This paper investigates the possibility of integrating the two currently most popular mesh generatio...
An algorithm for constructing almost regular triangulations (ARTs) for polygonal domains is describe...
AbstractA Frontal-Delaunay refinement algorithm for mesh generation in piecewise smooth domains is d...
A fast and easy to implement divide-and-conquer algorithm is presented for the construction of the C...
Mixed elements meshes based on the modified octree approach con-tain several co-spherical point conf...
A key step in the nite element method is to generate well-shaped meshes in 3D. A mesh is well-shaped...
In this paper we propose an unstructured hybrid tessellation of a scattered point set that minimally...
Abstract In this paper we propose an unstructured hybrid tessellation of a scattered point set that ...
We present a polygonal finite element method based on constrained adaptive Delaunay tessellation and...
In this contribution, we present a novel polygonal finite element method applied to hyperelastic ana...
AbstractA polyhedral mesh fulfills the Delaunay condition if the vertices of each polyhedron are co-...
We present algorithms to produce Delaunay meshes from arbitrary triangle meshes by edge flipping and...
The extended Delaunay tessellation (EDT) is presented in this paper as the unique partition of a nod...
The extended Delaunay tessellation (EDT) is presented in this paper as the unique partition of a n...
Recently, the Adaptive Delaunay Tessellation (Adt) was introduced in the context of computational me...
This paper investigates the possibility of integrating the two currently most popular mesh generatio...
An algorithm for constructing almost regular triangulations (ARTs) for polygonal domains is describe...
AbstractA Frontal-Delaunay refinement algorithm for mesh generation in piecewise smooth domains is d...
A fast and easy to implement divide-and-conquer algorithm is presented for the construction of the C...
Mixed elements meshes based on the modified octree approach con-tain several co-spherical point conf...
A key step in the nite element method is to generate well-shaped meshes in 3D. A mesh is well-shaped...